Quantum invariant
In the mathematical field of knot theory, a quantum knot invariant or quantum invariant of a knot or link is a linear sum of colored Jones polynomial of surgery presentations of the knot complement. == List of invariants == Finite type invariant Kontsevich invariant Kashaev's invariant Witten–Reshetikhin–Turaev invariant (Chern–Simons) Invariant differential operator Rozansky–Witten invariant Vassiliev knot invariant Dehn invariant LMO invariant Turaev–Viro invariant Dijkgraaf–Witten invariant Reshetikhin–Turaev invariant Tau-invariant I-Invariant Klein J-invariant Quantum isotopy invariant Ermakov–Lewis invariant Hermitian invariant Goussarov–Habiro theory of finite-type invariant Linear quantum invariant (orthogonal function invariant) Murakami–Ohtsuki TQFT Generalized Casson invariant Casson-Walker invariant Khovanov–Rozansky invariant HOMFLY polynomial K-theory invariants Atiyah–Patodi–Singer eta invariant Link invariant Casson invariant Seiberg–Witten invariants Gromov–Witten invariant Arf invariant Hopf invariant == See also == Invariant theory Framed knot Chern–Simons theory Algebraic geometry Seifert surface Geometric invariant theory == References == == Further reading == Freedman, Michael H. (1990).